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In fact, if we start with a zero initial approximation for the solution, the package produces an accurate approximate solution of the problem.
We derive an efficient and accurate approximate evaluation procedure.
Therefore, a more accurate approximate expression is derived.
We present the first efficient and provably accurate approximate filtering algorithm for structured multivariate stochastic processes that evolve over time.
By truncating these series, new, accurate, approximate expressions are obtained for all the transport coefficients.
Introduction to methods for developing accurate approximate solutions for problems in the sciences that cannot be solved exactly, and integration with numerical methods and solutions.
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However, on the other hand, more accurate approximates need more inner iterations and, thus, more computations.
For this network the zero-pole interpolation produces accurate approximating functions because the singular term is trivial.
Hence, determining an accurate simple approximate solution is helpful.
High accurate membrane approximate solutions are also presented for the circular cylindrical shells.
A new, accurate analytical approximate void growth relation valid for high stress triaxialities is adapted for application to HA.
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